The maximum area of tension reinforcement in beam shall not be more than_____.
0.04 bD
The question asks about the upper limit for the area of tension reinforcement that can be provided in a reinforced concrete beam.
In reinforced concrete design, building codes specify limits on the amount of steel reinforcement that can be used in structural members like beams. These limits are in place for various reasons, including ensuring ductile failure, controlling crack widths, and providing practical limits on steel congestion during construction.
According to IS 456:2000, the Indian Standard Code of Practice for Plain and Reinforced Concrete, Clause 26.5.1.1(a) specifies the limit for the maximum area of tension reinforcement in beams.
The clause states that the maximum area of tension reinforcement in a beam shall not exceed:
$$A_{st,max} = 0.04 \times b \times D$$Where:
This limit helps to prevent over-reinforcement, which could lead to brittle failure. By limiting the amount of steel, the concrete is more likely to crush before the steel yields excessively, providing some warning before failure.
Let's compare this formula with the given options:
Therefore, the maximum area of tension reinforcement in a beam shall not be more than $0.04 bD$.
For a simply supported beam or slab, the effective span is calculated as:
Which of the following is CORRECT for indeterminate beam condition?
A cantilever beam is one which is -
In case of deep beam or in thin webbed R.C.C members, the first crack formed is-
In case of web crippling, the dispersion of load from bearing plate takes place at: